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3Blue1Brown
Why slicing a cone gives an ellipse
A beautiful proof of why slicing a cone gives an ellipse.
3Blue1Brown
Ever wondered why slicing a cone gives an ellipse? It’s wonderfully clever!
A beautiful proof of why slicing a cone gives an ellipse.
Curated Video
Checking and securing understanding of enlargement with positive fractional scale factors
Pupil outcome: I can describe an enlargement and perform a given enlargement on an object. Key learning points: - Each length in the shape is multiplied by the scale factor. - Each vertex in the object is a given distance from the centre...
Curated Video
Constructing time series graphs
Pupil outcome: I can construct time series graphs. Key learning points: - Time series graphs are a visual representation - Time series graphs plot frequency over time - Consecutive points are joined by straight line segments
Curated Video
The alternate segment theorem
Pupil outcome: I can derive and use the theorem: the alternate segment theorem. Key learning points: - A theorem is a statement that can be demonstrated to be true by accepted mathematical operations and arguments - Theorems can be...
Curated Video
Describing a negative enlargement
Pupil outcome: I can describe an enlargement. Key learning points: - If the image is the opposite side of the centre of enlargement and rotated 180°, there is a negative scale factor. - If the image has changed size, there has been an...
Curated Video
Checking understanding of correlation
Pupil outcome: I can interpret scatter graphs. Key learning points: - The distribution of the data points may suggest correlation. - The type of correlation should be interpreted in context. - Correlation does not mean causation.
Curated Video
Checking and securing understanding of bisecting an angle
Pupil outcome: I can use the properties of a rhombus to construct an angle bisector. Key learning points: - A rhombus can be constructed from two congruent isosceles triangles - The diagonals of a rhombus bisect the angles - It is...
Curated Video
Deriving the sum of interior angles in multiple ways
Pupil outcome: I can use reasoning to derive the sum of interior angles in multiple ways. Key learning points: - Not all vertices of component shapes contribute to the sum of the interior angles of a composite shape. - A numerical...
Curated Video
Applying the criteria for congruence
Pupil outcome: I can identify congruent triangles and prove why they are congruent. Key learning points: - If two triangles are congruent, then one of the proven criteria must apply. - By stating the criteria (that you have already...
Curated Video
Checking understanding of perimeter
Pupil outcome: I can find the perimeter of many polygons or compound shapes. Key learning points: - The perimeter of any polygon can be found by summing the sides. - The perimeter of shapes made from polygons can be found. - Some methods...
Curated Video
Shapes on coordinate grids
Pupil outcome: I can calculate perimeter and area of shapes on coordinate grids. Key learning points: - Shapes on coordinate grids do not often have their measurements clearly written. - Instead, you are expect to calculate the desired...
Curated Video
Checking and securing understanding of drawing quadratic graphs
Pupil outcome: I can generate coordinate pairs for a quadratic graph from its equation and then draw the graph. Key learning points: - A table of values can be useful to identify coordinate pairs which satisfy the equation. - By...
Curated Video
Checking and securing understanding of basic angle facts
Pupil outcome: I can confidently calculate with angles at a point, angles on a line and vertically opposite angles. Key learning points: - Angles that meet around a point sum to 360° - Angles that make a straight line sum to 180° -...
Curated Video
Distance-time graphs
Pupil outcome: I can calculate time intervals and speed of sections of a distance-time graph. Key learning points: - On a distance-time graph, a horizontal line means no distance was travelled for that time. - A slanted line means that...
Curated Video
Interpreting and drawing real-life graphs
Pupil outcome: I can interpret and draw other real-life graphs. Key learning points: - Not all real-life graphs can be drawn using sections of different linear graphs. - The graphs are models, which means that we want them to be useful....
Curated Video
Similarity in shapes
Pupil outcome: I can recognise that similar shapes have sides in proportion to each other but angle sizes are preserved. Key learning points: - Two shapes are not similar if there is a pair of lengths with a different multiplicative...
Curated Video
Co-interior angles
Pupil outcome: I can recognise that a pair of parallel lines traversed by a straight line produces supplementary co-interior angles. Key learning points: - Co-interior angles can be identified in an arrangement of 3 line segments. - If...
Curated Video
Concepts and measurement: Congruence
By the end of this learning object, the student will be able to: Recognize the congruent meaning at line segment, angles, polygons, and the real life shapes.4596
Curated Video
Comparing and Contrasting 2-Dimensional Plane Figures
Mr. Addit defines the terms; plane, figure, triangle, quadrilateral, pentagon, hexagon, octagon, polygon, rhombus, parallelogram, and trapezoid.
Curated Video
Review for You: The Wonderful World of Geometry
Mr. Addit reviews geometry fundamentals including: points, lines, line segments, rays, perpendicular and parallel lines, acute, obtuse, and right angles, and isosceles, scalene, and equilateral triangles. He also reviews polygons...
Curated Video
Introduction to Angles
You could say that angles are some of the building blocks of geometry, and you've probably already seen lots of examples of angles in your life already. In this lesson, we'll go over the exact definition of an angle, how to name an...
Curated Video
Introduction to Geometry
When you hear the word "geometry", you might think of shapes. And you wouldn't be wrong! But before we can get to shapes, we need to talk about the parts that can make up shapes, like points, lines, rays, and line segments. In this...
Zach Star
If the hour and minute hand on a clock look identical, can you always determine the time?
The answer is no, you cannot always tell the time on this clock, but most of the time you can. There are 132 moments/configurations in a 12 hour period where you wouldn't know the time because at those moments either hand could be the...